voting methods

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Christopher Scott Vaughen

Christopher Scott Vaughen

Күн бұрын

Пікірлер: 17
@CircleOfSignfighters
@CircleOfSignfighters 2 жыл бұрын
I literally spent two hours at work trying to parse my way around Borda count method and your video made me realize that I'd set last place choices with a point ranking of one instead of zero. Thank you random internet person, my textbook did not explain that very well and I was about to cry trying to figure out what I'd done wrong.
@nathaliexlr8
@nathaliexlr8 8 жыл бұрын
Of course, theoretically, it's best if there are multiple head-to-head votes (i.e. A vs B, A vs C, A vs D, B vs C, B vs D, and C vs D) but practically, that's just not going to happen; the more candidates there are, the more it gets impractical and it won't be representative of the public since most likely a lot of people wouldn't want to go through all that trouble. I personally prefer the Borda Count because I feel it's more fair and takes into account voters' order of preference - if B is the 2nd choice for every voter, A 1st of four but 4th of five, I'd imagine that B would be the better choice even if he or she doesn't have any 1st's.
@FightToWin21
@FightToWin21 10 жыл бұрын
Awesome video.... There are some specific scenarios left uncovered, but this helped me out big time with my homework.
@emc3003
@emc3003 2 жыл бұрын
this was so helpful! thank you very much!!! why cant my professor teach like this :""")
@csvaughen
@csvaughen 2 жыл бұрын
thank you!
@memelordz1069
@memelordz1069 3 жыл бұрын
This video was very helpful
@racedornan14
@racedornan14 7 жыл бұрын
I think it would be interesting to start eliminating candidates via the instant-runoff method until you have narrowed down the selection to a low practical number, say 3-6 for example, and then apply the Borda method to the remaining candidates.
@mariodangelo9768
@mariodangelo9768 7 жыл бұрын
Human Race out of curiosity why what's the reasoning as to why such a method would be beneficial?
@gabrielpetricec2163
@gabrielpetricec2163 5 ай бұрын
Can You provide a videó about Nanson Method for The voting even it isn't used anymore
@csvaughen
@csvaughen 5 ай бұрын
Hi, thank you for your comment- I'm sorry, I'm not even familiar with the Nanson method - had to look that one up - interesting - a hybrid method!
@takepartlive
@takepartlive 10 жыл бұрын
Everyone needs to try and vote in every election!
@JNCressey
@JNCressey 8 жыл бұрын
How about if, instead of just putting their preferences in order, they give each candidate a score and then the one with the greatest total score wins?
@eimteeyax07
@eimteeyax07 10 жыл бұрын
Is candidate D a condorcet winner?
@csvaughen
@csvaughen 10 жыл бұрын
Hi, the answer is no. This is because D does not win head-to-head with each and every other candidate. For example, if an election were held between just D and A, A is preferred by the group, 6 to 3. In some preference schedules, like this one, there is no condorcet winner.
@eimteeyax07
@eimteeyax07 10 жыл бұрын
Christopher Vaughen so a Condorcet winner has to win head to head battle with each and every other alternative available? If say A wins against B, A wins against C , but D wins against A. Even though A has two wins compared to D (which only has one win, against A), A is not a Condorcet winner because A loses to D? so it is not how many battle you win, but whether you win every pairwise comparison or not that matters? is my understanding correct?
@csvaughen
@csvaughen 10 жыл бұрын
yes, that's right. When you add up the total number of wins, that is a particular method of determining a winner, I forget if has a special name or what the name for such a method is... anyway, notice how since its possible that there is no condorcet winner, looking for one is not really a legit method of voting, it wouldn't guarantee a winner
@eimteeyax07
@eimteeyax07 10 жыл бұрын
Christopher Vaughen Thank you so much :) I have an exam coming up this week and your video has been really helpful. I hope you could make a video explaining proportional voting system, near future :) Thanks again!
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